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Sawtooth induced q-profile evolution at ASDEX Upgrade

机译:锯齿在ASDEX升级中引起的q轮廓演变

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The sawtooth induced q-profile evolution was modelled at ASDEX Upgrade and validated with imaging motional Stark effect (IMSE) measurements. The equilibrium current distribution was estimated by the coupling of a Grad-Shafranov solver and the current diffusion equation. At ASDEX Upgrade an extensive diagnostic suite allows for a reliable modelling of the current density profile and its temporal evolution as long as neo-classical current diffusion can be assumed. The sawtooth-induced central q change, Delta q(0), was estimated from equilibrium reconstruction between the sawtooth events without using IMSE measurements. The sawtooth-induced current relaxation is modelled with two different reconnection models, a Kadomtsev full reconnection and a newly developed fully stochastic flat-current model. Both models result in about the same sawtooth-induced Delta q(0) approximate to 0.10-0.12 but with a small difference in the absolute q(0) values. The sawtooth-induced evolution of the forward modelled MSE angles agrees well with the IMSE measurements. This confirms the assumption of neo-classical current diffusion between the sawtooth events. A sensitivity study reveals two major ingredients for a reliable interpretation of MSE measurements. Firstly, the sawtooth-induced redistribution of fast ions has to be taken into account for a reliable estimation of the Shafranov shift. The fast-ion redistribution is modelled with a particle-conserving homogeneous fast-ion pressure profile in the plasma core and a subsequent recovery time of 50 ms. Secondly, a reliable estimation of the electric field is necessary for a credible interpretation of the MSE angles.
机译:由ASDEX升级对锯齿状q轮廓演变进行建模,并通过成像运动斯塔克效应(IMSE)测量进行验证。通过Grad-Shafranov解算器和电流扩散方程的耦合来估算平衡电流分布。在ASDEX升级版中,只要可以假设新古典电流扩散,广泛的诊断套件就可以对电流密度曲线及其随时间的变化进行可靠的建模。锯齿引起的中心q变化Delta q(0)是根据锯齿事件之间的平衡重建估算的,而无需使用IMSE测量。锯齿形引起的电流弛豫用两种不同的重新连接模型建模,即Kadomtsev完全重新连接模型和新开发的完全随机平流模型。两种模型都导致大约相同的锯齿感应Δq(0)近似为0.10-0.12,但绝对q(0)值差异很小。锯齿形诱导的正向建模MSE角的演化与IMSE测量非常吻合。这证实了锯齿事件之间新古典电流扩散的假设。敏感性研究揭示了对MSE测量值进行可靠解释的两个主要因素。首先,为了可靠地估计Shafranov位移,必须考虑到锯齿状快速离子的重新分布。快速离子重分布的模型是在等离子核中保持颗粒均匀的快速离子压力分布,随后的恢复时间为50毫秒。其次,对于MSE角的可靠解释,必须可靠地估计电场。

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